├── GRIDSimDiv3.mp4
├── README.md
├── TesisAlgorithmFlow.drawio
├── TesisPythonTry
├── AuctionAlgorithmReplica.py
├── GRIDassgmtFunctions.py
├── TEST.py
├── TesisModelFunctions.py
├── TesisModelRun.py
├── __pycache__
│ ├── GRIDassgmtFunctions.cpython-37.pyc
│ ├── GRIDassgmtFunctions.cpython-39.pyc
│ ├── TesisModelFunctions.cpython-37.pyc
│ ├── TesisModelFunctions.cpython-39.pyc
│ └── functionsGRIDassgmt.cpython-37.pyc
├── jsonTograph.py
└── sound.mp3
├── TesisSimGRIDadaptedDiv3.mp4
├── TesisSimVideo.mp4
├── TesisSimWorkingDiv1.mp4
├── TesisSimWorkingDiv2.mp4
├── TesisSimWorkingDiv3.mp4
├── TesisSimWorkingDiv4.mp4
├── jsons
├── GRIDDivsGRID1.json
├── GRIDFleetGRID1.json
├── dummy.json
├── tesisDivsGRID1.json
├── tesisDivsGRID2.json
├── tesisDivsGRID3.json
├── tesisDivsGRID4.json
├── tesisFleetGRID1.json
├── tesisFleetGRID2.json
├── tesisGRIDDivsGRID1.json
├── tesisGRIDDivsGRID2.json
├── tesisGRIDDivsGRID3.json
├── tesisGRIDDivsGRID4.json
├── tesisGRIDFleetGRID1.json
├── tesisGRIDFleetGRID2.json
└── tesisGRIDFleetGRID3.json
└── propuestaAsignacion.drawio
/GRIDSimDiv3.mp4:
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https://raw.githubusercontent.com/jsgonzalez15/DistributedTargetAssgmt/5c76d472222254e75ffd87f7632b3eb034ee3476/GRIDSimDiv3.mp4
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/README.md:
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1 | # Distributed Target Assgmt
2 | ## Descripción
3 | El proyecto se realiza para simular el desempeño energético de un algoritmo de control distribuido para flotas de vehículos con restricciones energéticas. El algoritmo consiste en la partición del área de operación en nodos con líderes para asignación intranodal e internodal. Cada vehículo conoce la información inicial de la misión y la información actualizada de su nodo. Los líderes realizan asignaciones según el consumo estimado con la distancia de cada vehículo y el consumo por distancia respectivo.
4 | ## Contenidos en Simulación
5 | Réplica del método distribuido GRID target Assignment y su extensión a asignación de tareas no monotónicas: Smith, Stephen Leslie. Task allocation and vehicle routing in dynamic environments. University of California, Santa Barbara, 2009.
6 |
7 | Simulación de propuesta de algoritmo de control distribuido con planteamiento de grafos cómo mejora de GRID target Assgmt a asignación no monotónica con restricciones energéticas, despliegue y recolección en puntos de recolección.
8 |
9 | Simulación de asignación internodal GRID adaptada a algoritmo propuesto para comparación directa de desempeño.
10 |
11 | Simulación de consumo promedio para variación en tamaño de la flota y variación de número de particiones GRID junto con la desviación respectiva.
12 |
13 | ## Ejecución y resultados
14 | Para ejecutar el algoritmo únicamente es necesario eejcutar el archivo TesisModelRun. En este archivo pueden modificarse las variables booleanas para obtener un video de la simulación y simular alguno de los algoritmos propuestos. Es posible variar la cantidad de objetivos, divisiones del área de operaciones, número de objetivos por vehículo y número de puntos de recolección. Los resultados de esta simulación se almacenan en archivos JSON para la obtención de gráficas asociadas.
15 |
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/TesisAlgorithmFlow.drawio:
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/TesisPythonTry/AuctionAlgorithmReplica.py:
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1 | """
2 | Réplica del Auction Algorithm y su adaptación al problema de asignación UAV a objetivos
3 |
4 | @author: Juan Sebastián González Rojas 201612109
5 | @email: js.gonzalez15@uniandes.edu.co
6 | """
7 | import numpy as np
8 | from numpy import doc
9 | import GRIDassgmtFunctions as GRIDFcns
10 | from matplotlib import pyplot as plt
11 | import cv2
12 | from mpl_toolkits import mplot3d
13 | import time
14 | import json
15 |
16 | ## Asymmetric implementation: n_v < n_t
17 |
18 | nv=12
19 | nt=4
20 | Amatrix=np.random.rand(nv,nt)*100 #matrix of benefits
21 | Pvector=np.zeros((1,nt))+0.000001 #initial vector of bidding cost
22 | Passignments=np.zeros((1,nt))-1 #initial pairs of assignment
23 | unassignedIndex=np.array(range(nv)) #vector of unassigned vehicle indexes
24 | assignedIndex=np.delete(np.array(range(nv)),unassignedIndex)
25 |
26 | AmatrixIter=np.array(Amatrix) #matrix of unassigned vehicle benefits
27 | epsilon=2
28 |
29 | while(not unassignedIndex.shape[0]==0):
30 |
31 | ##------------------------------- Bidding Fase
32 | if not assignedIndex.shape[0]==0:
33 | AmatrixIter=np.delete(Amatrix,assignedIndex,0)
34 | unassignedIndex=np.delete(np.array(range(nv)),assignedIndex,0)
35 | else:
36 | AmatrixIter=np.array(Amatrix)
37 | BmatrixIter=np.zeros((AmatrixIter.shape[0],nt)) #zero bidding matrix init
38 | AmatrixIter=AmatrixIter-(Pvector+np.zeros((AmatrixIter.shape[0],1))) #absolute benefit of each target
39 |
40 | vW=np.partition(AmatrixIter,-2) #first and second most valuable targets for selection
41 | vWdeltas= vW[:,-1]-vW[:,-2] #delta first-second for each vehicle
42 | AmatrixIterMax=np.max(AmatrixIter,axis=1)
43 | for i in range(nv-assignedIndex.shape[0]): #filling the Bmatrix
44 | colIndex=int(np.where(AmatrixIter[i,:]==AmatrixIterMax[i])[0]) #index of current bet
45 | bid=vWdeltas[i]+Pvector[0,colIndex]+epsilon
46 | BmatrixIter[i,colIndex]=bid
47 | ##------------------------------- Assignment Fase
48 | BmaxIter=np.max(BmatrixIter,axis=0) #bets in current iteration
49 | Pupdate=Pvector0))[0]] #V-T pairs
52 | Passignments[np.where(Pupdate==True)]=Vupdate #V-T pair update
53 | assignedIndex=Passignments[np.where(Passignments!=-1)]
54 |
55 |
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/TesisPythonTry/GRIDassgmtFunctions.py:
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1 | """
2 | Métodos para réplica de GRID Target Assgmt.
3 |
4 | Funciones:
5 | * CurrentCell funcion para obtener id de celda actual.
6 | * UAVandTargetInCell funcion que retorna UAVs y targets en la celda actual.
7 | * initialScatter gráfica inicial, organización de información y relacion visual de información.
8 | * anima función para animar escenario y movimiento de UAVs.
9 | * CalcularParametrosEnergeticos calcula el radio de operación de despliegue, el consumo y la velocidad optimos según parámetros del UAV.
10 |
11 | @author: Juan Sebastián González Rojas 201612109
12 | @email: js.gonzalez15@uniandes.edu.co
13 | """
14 | from matplotlib import pyplot as plt
15 | from matplotlib import animation
16 | import numpy as np
17 | import math
18 | from scipy import constants
19 |
20 | def CurrentCell(p:list,C:list,radOper:int,div:int)->int:
21 | #Retorna la celda actual del UAV
22 | currentColumn=math.ceil((p[0]/(radOper/1000))*div)-1 #columna actual
23 | currentLine=div-math.ceil((p[1]/(radOper/1000))*div) #fila actual
24 | if currentColumn<0:
25 | currentColumn=0
26 | if currentLine<0:
27 | currentLine=0
28 | if currentLine==div:
29 | currentLine=div-1
30 | if currentColumn==div:
31 | currentColumn=div-1
32 | yourCell=C[currentLine][currentColumn] #celda actual
33 | return yourCell
34 |
35 | def uavAndTargetInCell(cellOfIter:int,initialUAVs:list,places:list,C:list,radOper:int,div:int)->list:
36 | #Retorna posiciones de UAVs y Objetivos dentro de la celda especificada
37 | #Retorna la cantidad de UAVs dentro de la celda
38 | #Retorna los indices en initialUAVs para posterior actualizacion
39 |
40 | CurrentCellInfo=[] #Matriz con ubicaciones (UAVs primero Targets despues)
41 | indicesUAVinCell=[] #Vector con indices de UAVs encontrados en initialUAVs
42 | indicesTargetInCell=[] #Vector con indices de Targets encontrados en places
43 | for j in range(len(initialUAVs)): #filas equivalentes a # de UAVs
44 | if CurrentCell(initialUAVs[j,:],C,radOper,div)==cellOfIter:
45 | CurrentCellInfo.append(initialUAVs[j,:])
46 | indicesUAVinCell.append(j)
47 | nUAVsInCell=(np.array(CurrentCellInfo)).shape[0]
48 | for k in range(len(places)):
49 | if CurrentCell(places[k,:],C,radOper,div)==cellOfIter:
50 | CurrentCellInfo.append(places[k,:])
51 | indicesTargetInCell.append(k)
52 | return [CurrentCellInfo,nUAVsInCell,indicesUAVinCell,indicesTargetInCell]
53 |
54 | def initialScatter (places,initialUAVs,initialUAVsZero,div,radOper,C,autom,video):
55 | # Generacion visual de GRID utilizando meshgrid
56 | gridNodes=np.array(range(0,int(round(radOper/1000))+1,int(round(radOper/(1000*div)))))
57 |
58 | [Xb,Yb]=np.meshgrid(gridNodes,gridNodes)
59 | plt.cla() #Se borra información anterior al ploteo actual
60 | plt.scatter(places[:,0],places[:,1],marker='o',c='None', edgecolor='red',linewidth=0.7,label='Objetivos')
61 | plt.scatter(initialUAVs[:,0],initialUAVs[:,1], marker='x',color='b',linewidth=0.7,label='UAVs')
62 | for j in range(initialUAVs.shape[0]):
63 | plt.plot([initialUAVsZero[0,0],initialUAVs[0,0]],[initialUAVsZero[0,1],initialUAVs[0,1]],'b--',linewidth=0.5)
64 |
65 | plt.plot([initialUAVsZero[0,0],initialUAVs[0,0]],[initialUAVsZero[0,1],initialUAVs[0,1]],'b--',linewidth=0.5)
66 | plt.plot(Xb,Yb,'k--',linewidth=1)
67 | plt.plot(Yb,Xb,'k--',linewidth=1)
68 | plt.xlabel('x (km)')
69 | plt.ylabel('y (km)')
70 | plt.title('Evolución de envios distribuidos')
71 | plt.legend()
72 | plt.gcf().canvas.draw()
73 | #if not video:
74 | #print("InitialScatter says: not Showing for now")
75 | #plt.show()
76 |
77 | def anima():
78 | objeto=animation.FuncAnimation(plt.figure(1),initialScatter,10000) #plt.gcf get currently figure Animar las figuras por parámetro de manera iterativa
79 | plt.show()
80 |
81 | def CalcularParametrosEnergeticos()->list:
82 | w=21 #Peso [kg]
83 | b=0.860 #Ancho frontal [m]
84 | A=0.530*0.480 #Area frontal [m**2]#
85 | varSigma=0.430*0.480 #Area superior [m**2]
86 |
87 | g=constants.value('standard acceleration of gravity')#[m/(s**2)]
88 | T=w*g #Empuje (Peso) [N]
89 | v=18 #Velocidad (UAV-aire) [m/s]
90 | Cd=0.45 # Coeficiente aerodinamico de arrastre
91 |
92 | Temperature=[8,32] #Temperatura [°C]
93 | Humidity=[0.65,0.95] #Densidad de H2O
94 | Pressure=[600,1200] #Presion [hPa] (Valores esperados)
95 |
96 | #Densidad del aire minima y maxima esperada en kg/m**3
97 | Dmin=(0.34848*Pressure[0]-0.009*Humidity[1]*np.exp(0.061*Temperature[1]))/(273.15+Temperature[1])
98 | Dmax=(0.34848*Pressure[1]-0.009*Humidity[0]*np.exp(0.061*Temperature[0]))/(273.15+Temperature[0])
99 |
100 | #Consumo estatico min y max
101 | [pmin,pmax]=[(T**1.5)/((2*Dmax*varSigma)**0.5),(T**1.5)/((2*Dmin*varSigma)**0.5)]
102 | p=pmax
103 | #Consumo velocidad maxima min y max
104 | [Ptmin,Ptmax]=[0.5*Cd*A*Dmin*(v**3)+(w**2)/(Dmin*v*b**2),0.5*Cd*A*Dmax*(v**3)+(w**2)/(Dmax*v*b**2)]
105 | Pt=Ptmax #consumo velocidad maxima
106 | #Velocidad con menor consumo min y max
107 | [vOptimum,vOptimum2]=[((2*w**2)/(Cd*A*(b*Dmax)**2))**0.25,((2*w**2)/(Cd*A*(b*Dmin)**2))**0.25]
108 | #Consumo optimo
109 | [PtOptimum,PtOptimum2]=[0.5*Cd*A*Dmax*(vOptimum**3)+(w**2)/(Dmax*vOptimum*b**2),0.5*Cd*A*Dmin*(vOptimum2**3)+(w**2)/(Dmin*vOptimum2*b**2)]
110 | PtOptimum=PtOptimum/0.8 #eficiencia de motores UAV
111 |
112 | capBattery=266 #Cap. bateria [Wh]
113 | timeHovering=11*60 #duracion vuelo estatico (21kg)
114 | capJoules=capBattery*3600 #cap. estimada [J]
115 | pHovering=capJoules/timeHovering #consumo en W de vuelo estatico con 21kg
116 |
117 | maxDistance=(capJoules/Pt)*v # Distancia velocidad maxima
118 | maxDistanceOpt=(capJoules/PtOptimum)*vOptimum# Distancia velocidad optima 1
119 | maxDistanceOpt2=(capJoules/PtOptimum2)*vOptimum2# Distancia velocidad optima 2
120 | # Radio de operaciones en m para densidades
121 | radOper=maxDistanceOpt*0.95/2
122 | radOper2=maxDistanceOpt2*0.95/2
123 | return [radOper,PtOptimum,vOptimum,capJoules]
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/TesisPythonTry/TEST.py:
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1 | import numpy as np
2 | from numpy import doc
3 | import GRIDassgmtFunctions as GRIDFcns
4 | from matplotlib import pyplot as plt
5 | import cv2
6 | from mpl_toolkits import mplot3d
7 | import time
8 | import json
9 | [radOper,PtOptimum,vOptimum,capJoules]=GRIDFcns.CalcularParametrosEnergeticos()
10 | print(radOper)
11 | print(PtOptimum)
12 | print(vOptimum)
13 | print(capJoules/3600)
14 |
15 |
16 | w=np.ones(10)
17 | wIter=np.c_[w,w*2,w,w]
18 | w[0]=5
19 | Amatrix=np.random.rand(10,6)*100
20 | asignE= Amatrix<200
21 | asigned=np.zeros((Amatrix.shape[0],Amatrix.shape[1]))
22 | asignPtoR=np.dot(np.ones((1,asignE.shape[0])),asignE)==0
23 | '''
24 | print("asignE: ",asignE)
25 | for row in range(Amatrix.shape[0]):
26 | infArc=100000.0 #arco con valor infinito (no será considerado para calcular arcos minimos)
27 | asignEdeleted=np.dot(np.ones((1,asignE.shape[0])),asignE)==0
28 | if row==Amatrix.shape[1]:
29 | break
30 | #arcos restantes (sin p asignados, sus arcos y arcos de q respectivos)
31 | remainingArcs=Amatrix+(asignE-1)*(-1)*infArc+asigned*infArc
32 | #print("remainingArcs: ",remainingArcs)
33 | currMin=np.min(remainingArcs) #arco mínimo global por q para todo p
34 | if currMin>=infArc:
35 | break
36 | #print("arcos minimos", currMin)
37 | deleteNonMax=remainingArcs==currMin #matriz booleana actual para eliminar arcos desde q y desde p
38 | [rowIndex,colIndex]=np.where(remainingArcs==currMin) #indice de p seleccionado
39 | rowIndex=np.array(rowIndex)[0]
40 | colIndex=np.array(colIndex)[0]
41 |
42 | asignE[rowIndex,:]=asignE[rowIndex,:]*False #eliminado de arcos no mínimos desde q
43 | asignE[:,colIndex]=asignE[:,colIndex]*False #eliminado de arcos no mínimos desde p
44 | asigned[rowIndex,colIndex]=True
45 | print("asigned: ")
46 | print(asigned)
47 | print("Amatrix:")
48 | print(Amatrix)
49 |
50 | ey=np.array([[7,8,9,4,5,6,1,2,3]])
51 | currentLine=np.where(ey==6)
52 | print(len(range(4)))
53 |
54 | kpiFleet=np.array([33.683540299170986,30.30852352550388, 28.44059206353354, 29.864682358704176])
55 | print("fleet",np.mean(kpiFleet), np.std(kpiFleet))
56 | kpiDiv=np.array([27.321822666448412, 30.645665006211054, 30.938761468283566, 30.31597776423304])
57 | print("div",np.mean(kpiDiv), np.std(kpiDiv))
58 |
59 | GRIDkpiFleet=np.array([40.67266478917134, 38.09069102438195, 35.64525498029396, 37.809084534931436])
60 | print("fleetGRID",np.mean(GRIDkpiFleet), np.std(GRIDkpiFleet))
61 | GRIDkpiDiv=np.array([27.297148625465045, 32.88229813232855, 36.68073664169082, 38.5140722451969])
62 | print("divGRID",np.mean(GRIDkpiDiv), np.std(GRIDkpiDiv))
63 |
64 | ABC=np.array([[1,2],[4,12],[5,1],[1,0]])
65 | abcmax=np.arange(4)
66 | comparison=np.where(ABC==abcmax)
67 | print("heeeelp me")'''
68 |
69 | vmin=0
70 | vmax=5
71 | rpm=np.linspace(1000,10000,10000)
72 | v1=5
73 | v2=5
74 | T1 = ((v1 - vmin) / (vmax - vmin))*5 #* (tmax1 - tmin1)
75 | T2 = ((v2 - vmin) / (vmax - vmin))*4.3 #* (tmax2 - tmin2)
76 | print('T2:', T2)
77 | TretardoAltas = 0.052 * rpm
78 | TretardoBajas = -0.4526 * rpm + 3621
79 | print(3621/0.4526)
80 |
81 | ##-----------------suma de funciones lineales escaladas para Tretardo
82 | Tretardo = T1 * TretardoAltas/1000 + T2 * TretardoBajas/1000
83 | Tretardo=Tretardo*1000
84 | plt.plot(rpm,TretardoAltas,label="T_high")
85 | plt.plot(rpm,TretardoBajas,label="T_low")
86 | plt.plot(rpm,Tretardo,label="T")
87 | plt.legend()
88 | plt.grid()
89 | plt.show()
90 |
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/TesisPythonTry/TesisModelFunctions.py:
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1 | """
2 | Métodos para propuesta de modelo distribuido para Flota de UAV's.
3 |
4 | Funciones:
5 | * initialScatter gráfica inicial, organización de información y relacion visual de información.
6 |
7 | @author: Juan Sebastián González Rojas 201612109
8 | @email: js.gonzalez15@uniandes.edu.co
9 | """
10 | from matplotlib import pyplot as plt
11 | from matplotlib import animation
12 | import numpy as np
13 | import math
14 |
15 | def initialScatter (q,r,p,pZero,div,radOper,C,autom,video,qMet):
16 | # Generacion visual de GRID utilizando meshgrid
17 | gridNodes=np.linspace(0,radOper/1000,div+1)
18 |
19 | ''' CONVERTIR PLOT DE DIVISIONES EN UNA FUNCION'''
20 | ##--------------------------------------PLOTEO PARA CUADRÍCULAS----------------------------------------##
21 | [Xb,Yb]=np.meshgrid(gridNodes,gridNodes)
22 | plt.cla() #Se borra información anterior al ploteo actual
23 | plt.plot(Xb,Yb,'k--',linewidth=1)
24 | plt.plot(Yb,Xb,'k--',linewidth=1)
25 | ##------------------------------------------------------------------------------------------------------##
26 |
27 | plt.scatter(q[:,0],q[:,1],marker='o',c='None', edgecolor='red',linewidth=0.7,label='Objectives')
28 | plt.scatter(p[:,0],p[:,1], marker='x',color='b',linewidth=0.7,label='UAVs')
29 | plt.scatter(r[:,0],r[:,1], c='None', marker='h',edgecolor='g',linewidth=0.7,label='Recolectors')
30 | if not qMet.shape[0]==0:
31 | plt.scatter(qMet[:,0],qMet[:,1],marker='o',c='None', edgecolor='gray',linewidth=0.7,label='Q Supplied')
32 |
33 | #plt.plot([pZero[0,0],p[0,0]],[pZero[0,1],p[0,1]],'b--',linewidth=0.5)
34 | plt.xlabel('x (km)')
35 | plt.ylabel('y (km)')
36 | ''' CONDICIONAR TITLE SEGUN PARTICION'''
37 | plt.title('Evolution of distributed deployment')
38 | plt.legend()
39 | plt.gcf().canvas.draw()
40 | #plt.show()
41 | #if not video:
42 | #print("InitialScatter says: not Showing for now")
43 | #plt.show()
44 |
45 | def pqrInNode(theNode:int,p:list,q:list,r:list,C:list,radOper:int,div:int,divMethod:str)->list:
46 | #Retorna posiciones de UAVs, UAVs no Asignados, Objetivos y Recolector asignados al nodo recibido
47 | #Retorna los indices en matrices p y q para posterior actualizacion
48 |
49 | pInNode=[] #Matriz con ubicaciones de UAVs en nodo
50 | pInNodeUnassigned=[] #Matriz con ubicaiones de UAVs en nodo (IMPLEMENTAR)
51 | qInNode=[] #Matriz con ubicaciones de objetivos en nodo
52 | indexP=[] #Vector con indices de UAVs encontrados en matriz p
53 | indexQ=[] #Vector con indices de Objetivos encontrados en matriz q
54 |
55 | for j in range(len(p)): #filas equivalentes a # de UAVs
56 | [yourNode,center]=currentNode(p[j,:],C,radOper,div,divMethod)
57 | if yourNode==theNode:
58 | pInNode.append(p[j,:])
59 | indexP.append(j)
60 | for k in range(len(q)): #filas equivalentes a # de Objetivos
61 | if currentNode(q[k,:],C,radOper,div,divMethod)[0]==theNode:
62 | qInNode.append(q[k,:])
63 | indexQ.append(k)
64 |
65 | return [np.array(pInNode), indexP, np.array(qInNode), indexQ]
66 |
67 | def currentNode(p:list,C:list,radOper:int,div:int, divMethod:str)->list:
68 | #Retorna el numero del nodo y las coordenadas de su centro para el p recibido
69 |
70 | if divMethod=="GRID": #Particion de nodo en cuadriculas
71 | currentColumn=math.ceil((p[0]/(radOper/1000))*div)-1 #columna actual
72 | currentLine=div-math.ceil((p[1]/(radOper/1000))*div) #fila actual
73 | #centro de nodo en división del método GRID
74 | center=[((currentColumn+0.5)*radOper/1000)/div,((currentLine+0.5)*radOper/1000)/div]
75 |
76 | #condicionales para casos excepcionales
77 | if currentColumn<0:
78 | currentColumn=0
79 | if currentLine<0:
80 | currentLine=0
81 | if currentLine>=div:
82 | currentLine=div-1
83 | if currentColumn>=div:
84 | currentColumn=div-1
85 | yourNode=C[currentLine][currentColumn] #celda actual
86 | return [yourNode,center]
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/TesisPythonTry/jsonTograph.py:
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1 | """
2 | Métodos para visualizar datos de simulación de caracterización.
3 |
4 | @author: Juan Sebastián González Rojas 201612109
5 | @email: js.gonzalez15@uniandes.edu.co
6 | """
7 | import json
8 | from matplotlib import pyplot as plt
9 | from matplotlib import rc
10 | import numpy as np
11 | from matplotlib import rc
12 |
13 | import matplotlib as mpl
14 | import matplotlib.font_manager as font_manager
15 |
16 | # Nombres de archivos JSON según información almacenada de simulaciones
17 | # Nomenclatura: AlgoritmoAnalisisParticionID
18 | # ej: tesisDivsGRID1 Algoritmo: Propuesta Tesis, Análisis: Variar Particiones, Partición: GRID, ID:1
19 | glosario=[["tesisDivsGRID1.json","tesisDivsGRID2.json","tesisDivsGRID3.json","tesisDivsGRID4.json","tesisFleetGRID1.json","tesisFleetGRID2.json"]]
20 | glosario.append(["tesisGRIDDivsGRID1.json","tesisGRIDDivsGRID2.json","tesisGRIDDivsGRID3.json","tesisGRIDDivsGRID4.json","tesisGRIDFleetGRID1.json","tesisGRIDFleetGRID2.json"])
21 | glosario.append(["GRIDDivsGRID1.json","GRIDDivsGRID2.json","GRIDFleetGRID1.json","GRIDFleetGRID2.json"])
22 |
23 | legends=[""," (GRID)"]
24 | colors=["r","b"]
25 | plt.rcParams['font.family'] = 'Nimbus Roman No9 L'
26 | plt.rcParams['pdf.fonttype'] = 42
27 |
28 | for comparing in range(0,2):
29 | reading=glosario[comparing][3]
30 | print("//---------------------------------//")
31 | print(reading)
32 | json_file=open("./jsons/"+ reading,"r",encoding="utf-8")
33 | simData=json.load(json_file)
34 | json_file.close()
35 |
36 | print(simData["info"])
37 | #npArrayData=np.array(simData["dataP"]) #promedios de simulación por cada p
38 | npArrayData=np.array(simData["w_min"]) #valores mínimos de simulación para todo p
39 | #npArrayDesv=np.array(simData["desvP"]) #desviación estándar de simulación
40 | #npArrayDataTotal=np.array(simData["dataPTotal"]) #promedios de simulación total de la flota
41 | #npArrayDesvTotal=np.array(simData["desvPTotal"]) #desviación estándar de simulación
42 | wmin=266*0.05
43 | #averageDistributed=np.mean(npArrayData[:8,1:])
44 | #averageCentralized=np.mean(npArrayData[:8,0])
45 | #print(averageDistributed-averageCentralized)
46 |
47 | valid=8
48 | npArrayData=npArrayData[:valid,:]#int(simData["qperUAV"]),:]
49 | #npArrayDataTotal=npArrayDataTotal[:valid,:]#int(simData["qperUAV"]),:]
50 | #npArrayDesv=npArrayDesv[:valid,:]#int(simData["qperUAV"]),:]
51 | #npArrayDesvTotal=npArrayDesvTotal[:valid,:]#int(simData["qperUAV"]),:]
52 |
53 | nP=round(int(simData["nQ"])/int(simData["qPerUAV"]))
54 | #deltaIter=npArrayData[1:]-npArrayData[0:-1]
55 | #deltaDesv=np.sqrt(np.add(np.square(npArrayDesv[1:]),np.square(npArrayDesv[0:-1])))
56 |
57 | divs=np.array([1,2,3,4]) #Divisiones utilizadas en simulación
58 | theFleet=np.array(range(45,110,15))
59 |
60 | #rc('text', usetex=True)
61 |
62 | #rc('text.latex', preamble=r'\usepackage{cmbright}')
63 | #for column in range(divs.shape[0]): #npArrayData.shape[1]
64 | if "Fleet" in reading:
65 | for fleetSize in range(4):
66 | #Gráfica de promedios UAV
67 | plt.plot(np.array(range(npArrayData.shape[0])),npArrayData[:,fleetSize],label="$n_q= $"+str(theFleet[fleetSize]))
68 | #Gráfica de promedios total
69 | #plt.plot(np.array(range(npArrayDataTotal.shape[0])),npArrayDataTotal[:,fleetSize],label="$n_q= $"+str(theFleet[fleetSize]))
70 |
71 | #Gráfica de consumo por iteración
72 | #plt.errorbar(np.array(range(1,deltaIter.shape[0]+1)),deltaIter[:,fleetSize],yerr=npArrayDesv[1:,fleetSize],capsize=5,label="$n_q= $"+str(theFleet[fleetSize]))
73 |
74 | #Gráfica de evolución acumulado de consumo
75 | #if comparing ==0:
76 | #plt.errorbar(np.array(range(1,npArrayData.shape[0]+1)),npArrayData[:,fleetSize],yerr=npArrayDesv[:,fleetSize],capsize=5,label="DE-GA, $n_q= $"+str(theFleet[fleetSize]), linewidth=2)
77 | #else:
78 | #plt.errorbar(np.array(range(1,npArrayData.shape[0]+1)),npArrayData[:,fleetSize],yerr=npArrayDesv[:,fleetSize],capsize=5,label="Grid, $n_q= $"+str(theFleet[fleetSize]), linestyle="--")
79 | #plt.title('KPI Performance in 250 Simulations ($n= 9$'+", $n_q$ / $n_v=$ "+str(simData["qPerUAV"])+")")
80 | #plt.title('Iteration Total Consumption per UAV ($n_q=$ '+simData["nQ"]+", $n_v:$ "+str(nP)+")")
81 |
82 | #Gráfica de evolución acumulado de consumo total
83 | #plt.errorbar(np.array(range(npArrayDataTotal.shape[0])),npArrayDataTotal[:,fleetSize], yerr=npArrayDesvTotal[:,fleetSize], capsize=5, label="$n_q= $"+str(theFleet[fleetSize]))
84 |
85 | else:
86 | for column in range(4):
87 | #Gráfica de promedios UAV
88 | #plt.plot(np.array(range(npArrayData.shape[0])),npArrayData[:,column],label="$n =$"+str(divs[column]**2))
89 | if comparing==0:
90 | plt.plot(np.array(range(npArrayData.shape[0]))+1,npArrayData[:,column],label="DE-GA, $n =$"+str(divs[column]**2))
91 | else:
92 | plt.plot(np.array(range(npArrayData.shape[0]))+1,npArrayData[:,column], label="GRID, $n =$"+str(divs[column]**2))
93 |
94 | #Gráfica de promedios total
95 | #plt.plot(np.array(range(npArrayDataTotal.shape[0])),npArrayDataTotal[:,column],label="$n =$"+str(divs[column]**2))
96 |
97 | #Gráfica de consumo por iteración
98 | #plt.errorbar(np.array(range(1,deltaIter.shape[0]+1)),deltaIter[:,column],yerr=npArrayDesv[1:,column],capsize=5,label="$n =$"+str(divs[column]**2))
99 |
100 | #Gráfica de evolución acumulado de consumo
101 | #plt.errorbar(np.array(range(npArrayData.shape[0])),npArrayData[:,column],yerr=npArrayDesv[:,column],capsize=5,label="$n =$"+str(divs[column]**2))
102 |
103 | #Gráfica de evolución acumulado de consumo total
104 | #if comparing ==0:
105 | # plt.errorbar(np.array(range(1,npArrayDataTotal.shape[0]+1)),npArrayDataTotal[:,column], yerr=npArrayDesvTotal[:,column], capsize=5, label="DE-GA, $n$ = "+str(divs[column]**2), linewidth=2)
106 | #else:
107 | # plt.errorbar(np.array(range(1,npArrayDataTotal.shape[0]+1)),npArrayDataTotal[:,column], yerr=npArrayDesvTotal[:,column], capsize=5, label="Grid, $n$ = "+str(divs[column]**2), linestyle="--")
108 |
109 | #plt.title('Iteration Total Consumption for UAV fleet ($n =$ 3, $n_q$ / $n_v=$ 6)')
110 | #plt.title('KPI Performance for 250 Simulations ($n_q= $'+simData["nQ"]+", $n_v$= "+str(nP)+")")
111 | plt.title('Min energy storage available in fleet ($n_q= $'+simData["nQ"]+", $n_v$= "+str(nP)+")")
112 |
113 |
114 | #print("Average consumption per iteration:",npArrayData)
115 | #print("Maximum deviation of simulation: ",np.max(npArrayDesv))
116 |
117 | ''' CONDICIONAR TITLE SEGUN PARTICION'''
118 | plt.plot(np.array(range(npArrayData.shape[0]))+1,np.ones(npArrayData.shape[0])*wmin,label="$w_{min}$",linestyle="--",color="k")
119 | plt.xlabel('Iteration of Simulation')
120 | plt.ylabel('Energy storage (Wh)')
121 | plt.legend()
122 | plt.grid()
123 | plt.show()
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446 | "info": "Simulación algoritmo propuesto \n Resultados promedio y desviación estándar para consumo acumulado y consumo por iteraciones.\n Se varia el número de particiones en cuatro valores y se realizan 250 simulaciones.",
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446 | "info": "Simulación adaptación de grid target assignment a problema planteado \n Resultados promedio y desviación estándar para consumo acumulado y consumo por iteraciones.\n Se varia el número de particiones en cuatro valores y se realizan 250 simulaciones.",
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448 | "qPerUAV": "6"
449 | }
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